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Wolfgang L. Wendland

Boundary Integral Equations

Buch

This is the second edition of the book which has two additional new chapters on Maxwell's equations as well as a section on properties of solution spaces of Maxwell's equations and their trace spaces. These two new chapters, which summarize the most up-to-date results in the literature for the Maxwell's equations, are sufficient enough to serve as a self-contained introductory book on the modern mathematical theory of boundary integral equations in electromagnetics.The book now contains 12 chapters and is divided into two parts. The first six chapters present modern mathematical theory of boundary integral equations that arise in fundamental… Mehr

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Produktdetails


Weitere Autoren: Hsiao, George C.
  • ISBN: 978-3-030-71126-9
  • EAN: 9783030711269
  • Produktnummer: 36004407
  • Verlag: Springer International Publishing
  • Sprache: Englisch
  • Erscheinungsjahr: 2021
  • Seitenangabe: 804 S.
  • Masse: H24.1 cm x B16.0 cm x D4.8 cm 1'355 g
  • Auflage: 2nd ed. 2021
  • Abbildungen: HC runder Rücken kaschiert
  • Gewicht: 1355

Über den Autor


George C. Hsiao received a bachelor's degree in Civil Engineering from National Taiwan University, a master's degree from Carnegie Institute of Technology in the same field, and a doctorate degree in Mathematics from Carnegie Mellon University. He is now the Carl J. Rees Professor of Mathematics Emeritus at the University of Delaware from which he retired in September 2012 after 43 years on the faculty of the Department of Mathematical Sciences. His primary research interests are integral equations and partial differential equations with their applications in mathematical physics and continuum mechanics.Wolfgang L. Wendland, now Professor Emeritus at the University Stuttgart was studying mechanical engineering and mathematics at the Technical University Berlin and became Full Professor for Mathematics 1970-1986 at the TU Darmstadt and 1986-2005 at the University Stuttgart. His research interests are in Applied Mathematics with emphasis on partial differential equations and integral equations as well as approximation and numerical methods with applications to continuum mechanics of flow and elasticity problems.Both authors are well known for their fundamental work on boundary integral equations and related topics.

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